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Subindex: subcode .. Subgroup
Construction of Subcodes of Linear Codes (LINEAR CODES OVER FINITE RINGS)
Subcodes (LINEAR CODES OVER FINITE FIELDS)
CodeRng_subcode-galois-rings (Example H108E11)
SubcodeBetweenCode(C1, C2, k) : Code, Code, RngIntElt -> Code
CodeFld_SubcodeBetweenCode (Example H107E14)
SubcodeWordsOfWeight(C, S) : Code, { RngIntElt } -> Code
RandomSubcomplex(C,Q) : ModCpx, SeqEnum -> ModCpx, MapChn
RootSubdatum( R, s ) : RootDtm, SeqEnum -> RootDtm
RootSubdatum( R, a ) : RootDtm, SetEnum -> RootDtm
IsRealisableOverSubfield(M, F) : ModGrp, FldFin -> BoolElt, ModGrp
IsSubfield(F, L) : FldAlg, FldAlg -> BoolElt, Map
IsSubfield(K, L) : FldFun, FldFun -> BoolElt, Map
MaximalAbelianSubfield(M) : RngOrd -> FldAb
SubfieldCode(C, S) : Code, FldFin -> Code
SubfieldLattice(K) : FldNum -> SubFldLat
SubfieldRepresentationCode(C, S) : Code, FldFin -> Code
SubfieldRepresentationParityCode(C, K) : Code, FldFin -> Code
SubfieldSubcode(C, S) : Code, FldFin -> Code, Map
SubfieldSubplane(P, F) : Plane, FldFin -> Plane, PlanePtSet, PlaneLnSet
The Subfield Lattice (ORDERS AND ALGEBRAIC FIELDS)
The Subfield Lattice (ORDERS AND ALGEBRAIC FIELDS)
SubfieldCode(C, S) : Code, FldFin -> Code
SubfieldLattice(K) : FldNum -> SubFldLat
RngOrd_SubfieldLattice (Example H50E23)
SubfieldRepresentationCode(C, S) : Code, FldFin -> Code
SubfieldRepresentationParityCode(C, K) : Code, FldFin -> Code
MaximalSubfields(e) : SubFldLatElt -> [ SubFldLatElt ]
Subfields(K) : FldAlg -> [ < FldAlg, Hom > ]
Subfields(K, n) : FldAlg -> [ < FldAlg, Hom > ]
Subfields(F) : FldFun -> SeqEnum[FldFun]
FldFunG_Subfields (Example H57E11)
Subfields (ORDERS AND ALGEBRAIC FIELDS)
RestrictField(C, S) : Code, FldFin -> Code, Map
SubfieldSubcode(C, S) : Code, FldFin -> Code, Map
SubfieldSubplane(P, F) : Plane, FldFin -> Plane, PlanePtSet, PlaneLnSet
IsSubgraph(G, H) : Grph, Grph -> BoolElt
IsSubgraph(N, H) : GrphNet, GrphNet -> BoolElt
K3ProjectionSubgraph(X) : GrphVert -> GrphDir
K3Subgraph(G,V) : GrphDir, SeqEnum -> GrphDir
Graph_Subgraph (Example H102E10)
Subgraphs and Quotient Graphs (GRAPHS)
The Graph of a Map (MAPPINGS)
The Graph of a Map (MAPPINGS)
Subgraphs and Quotient Graphs (GRAPHS)
TorsionSubgroup(H) : SetPtEll -> GrpAb, Map
AbelianGroup(H) : SetPtEll -> GrpAb, Map
AbelianNormalSubgroup(G) : GrpPerm -> GrpPerm
AddSubgroupGenerator(~P, w) : GrpFPCosetEnumProc, GrpFPElt ->
AutomorphismSubgroup(C) : Code -> GrpPerm, PowMap, Map
AutomorphismSubgroup(D) : Inc -> GrpPerm, PowMap, Map
Borel(C) : CosetGeom -> GrpPerm
CentralizerOfNormalSubgroup(G, H) : GrpPerm, GrpPerm -> GrpPerm
CollineationSubgroup(P) : Plane -> GrpPerm, GSet, GSet, PowMap, Map
CommutatorSubgroup(G, H, K) : GrpAb, GrpAb, GrpAb -> GrpAb
CommutatorSubgroup(G, H, K) : GrpFin, GrpFin, GrpFin -> GrpFin
CommutatorSubgroup(G, H, K) : GrpGPC, GrpGPC, GrpGPC -> GrpGPC
CommutatorSubgroup(G, H, K) : GrpMat, GrpMat, GrpMat -> GrpMat
CommutatorSubgroup(G) : GrpPC -> GrpPC
CommutatorSubgroup(G, H, K) : GrpPC, GrpPC, GrpPC -> GrpPC
CongruenceSubgroup(N) : RngIntElt -> GrpPSL2
CongruenceSubgroup(i,N) : RngIntElt, RngIntElt -> GrpPSL2
CongruenceSubgroup([N,M,P]) : SeqEnum -> GrpPSL2
CongruenceSubgroup(N,char) : SeqEnum, GrpDrchElt -> GrpPSL2
DerivedSubgroup(G) : GrpAb -> GrpAb
DerivedSubgroup(G) : GrpFin -> GrpFin
DerivedSubgroup(G) : GrpGPC -> GrpGPC
DerivedSubgroup(G) : GrpGPC -> GrpGPC
DerivedSubgroup(G) : GrpMat -> GrpMat
DerivedSubgroup(G) : GrpPerm -> GrpPerm
ElementaryAbelianNormalSubgroup(G) : GrpPerm -> GrpPerm
FittingSubgroup(G) : GrpAb -> GrpAb
FittingSubgroup(G) : GrpFin -> GrpFin
FittingSubgroup(G) : GrpGPC -> GrpGPC
[Future release] FittingSubgroup(G) : GrpMat -> GrpMat
FittingSubgroup(G) : GrpPC -> GrpPC
FittingSubgroup(G) : GrpPerm -> GrpPerm
FrattiniSubgroup(G) : GrpAb -> GrpAb
FrattiniSubgroup(G) : GrpFin -> GrpFin
FrattiniSubgroup(G) : GrpMat -> GrpMat
FrattiniSubgroup(G) : GrpPC -> GrpPC
FrattiniSubgroup(G) : GrpPerm -> GrpPerm
HallSubgroup(G, S) : GrpPC, { RngIntElt } -> GrpPC
IntersectionWithNormalSubgroup(G, N: parameters) : GrpPerm, GrpPerm -> GrpPerm
IsReflectionSubgroup( W, H ) : GrpPermCox -> GrpPermCox
IsStandardParabolicSubgroup( W, H ) : GrpPermCox -> GrpPermCox
IsSubgroup(G,H) : GrpPSL2, GrpPSL2 -> BoolElt
MaximalNormalSubgroup(G) : GrpPerm -> GrpPerm
MinimalNormalSubgroup(G) : GrpPC -> GrpPC
MinimalNormalSubgroup(G, N) : GrpPC -> GrpPC
NextSubgroup(~P) : Process(Lix) ->
ReflectionSubgroup( W, s ) : GrpPermCox, [] -> GrpPermCox
ReflectionSubgroup( W, a ) : GrpPermCox, {} -> GrpPermCox
StandardParabolicSubgroup( W, s ) : GrpPermCox, {} -> GrpPermCox
Subgroup(V) : GrpFPCos -> GrpFP
Subgroup(P) : GrpFPCosetEnumProc -> GrpFP
SubgroupClasses(G) : GrpPC -> SeqEnum
SubgroupClasses(G: parameters) : GrpFin -> [ rec< Grp, RngIntElt, RngIntElt, GrpFP> ]
SubgroupClasses(G: parameters) : GrpPerm -> [ rec< GrpPerm, RngIntElt, RngIntElt, GrpFP> ]
SubgroupLattice(G) : GrpFin -> SubGrpLat
SubgroupLattice(G) : GrpPC -> SubGrpLat
SubgroupOfTorus(M, x) : ModSym, ModSymElt -> RngIntElt
SubgroupOfTorus(M, s) : ModSym, SeqEnum -> GrpAb
SubgroupScheme(E,P) : CrvEll, Pt -> CrvEllSubgroup
SubgroupScheme(G, f) : SchGrpEll, RngUPolElt -> SchGrpEll
SylowSubgroup(G, p) : GrpAb, RngIntElt -> GrpAb
SylowSubgroup(G, p) : GrpFin, RngIntElt -> GrpFin
SylowSubgroup(G, p) : GrpMat, RngIntElt -> GrpMat
SylowSubgroup(G, p) : GrpPC, RngIntElt -> GrpPC
SylowSubgroup(G, p) : GrpPerm, RngIntElt -> GrpPerm
TorsionFreeSubgroup(A) : GrpAb -> GrpAb
TorsionSubgroup(E) : CrvEll -> GrpAb, Map
TorsionSubgroup(A) : GrpAb -> GrpAb
TorsionSubgroup(J) : JacHyp -> GrpAb, Map
TorsionSubgroup(H) : SetPtEll -> GrpAb, Map
TorsionSubgroupScheme(G, n) : SchGrpEll, RngIntElt -> SchGrpEll
TwoTorsionSubgroup(J) : JacHyp -> GrpAb, Map
TwoTorsionSubgroup(Q) : QuadBin -> GrpAb, Map
pElementaryAbelianNormalSubgroup(G, p) : GrpPerm, RngIntElt -> GrpPerm
GrpGPC_Subgroup (Example H28E3)
Grp_Subgroup (Example H16E5)
[____] [____] [_____] [____] [__] [Index] [Root]